--- /dev/null
+\input ../lecnotes.tex\r
+\r
+\prednaska{1}{Paralelní algoritmy}{(zapsal Jirka Fajfr a Ján Èerný)}\r
+\r
+\r
+\h{Hradlo}\r
+Jedná se o obvod provádìjící elementární binární operace (AND, OR, ...). Ka¾dé hradlo má k-vstupù a právì jeden výstup. Mù¾eme si ho pøedstavit jako funkci\r
+$$f : \{0,1\}^{k} \rightarrow \{0,1\}$$\r
+\>kde $k$ je poèet vstupù. Pøíklad dvouvstupového hradla provádìjícího operaci AND je na Obrázku 1.1\r
+\figure{1_1_hradlo.eps}{Obrázek 1.1 - Hradlo provádìjící logickou operaci AND se dvìma vstupy}{4cm}\r
+%\>speciálním pøípadem je hradlo s poètem vstupù $k$ rovným nule. Toto hradlo pova¾ujeme za konstantu. \r
+\r
+\h{Druhy hradlových sítí}\r
+\itemize\ibull\r
+\:boolovské obvody (maximálnì dvoustavová hradla)\r
+\:kombinaèní obvod (hradla s mnoha stavy)\r
+\endlist\r
+\r
+\h{Hradlová sí»}\r
+Hradlová sí» je obvod slo¾ený ze soustavy navzájem propojených hradel, vstupních a výstupních portù. Dohromady tvoøí acyklický orientovaný graf s vrcholy $V = I \cup O \cup H$ a hranami $E$. Hradlová sí» musí splòovat následující podmínky\r
+\numlist{\ndotted}\r
+\:Výsledný graf je acyklický\r
+\:Do ¾ádného vstupu (hradla) nevede více ne¾ jedna hrana\r
+\:V¹echny kromì vstupních portù jsou zapojeny\r
+\:Do vstpních portù nic nevede (vstupní port není výsledkem ¾ádného hradla)\r
+\:Výstupní porty nejsou zapojeny (nejsou zdrojem ¾ádného hradla)\r
+\endlist \r
+\r
+\s{Vícevstupové hradlo s neomezeným poètem vstupù:} nepraktické (nerealizovatelné) vìt¹inou se poèet vstupù omezuje konstantou (\#)\r
+\figure{1_2_vice_vstupove_hradlo.eps}{Obrázek 1.2 - Trojvstupové hradlo na funkci AND}{3cm}\r
+\r
+\s{Vícevstupové hradlo:} hradlo z Obrázku 1.2, lze jednodu¹e simulovat soustavou dvou dvouvstupových hradel\r
+\figure{1_3_vice_vstupove_hradlo.eps}{Obrázek 1.3 - Dvouvstupové hradlo simulující funkci trojvstupového AND}{3cm}\r
+\r
+\s{Definice:} {\I Hradlová sí»} je obvod slo¾ený ze soustavy hradel tvoøící acyklický orientovaný graf s vrcholy $V = I \cup O \cup H$ \foot{I - vstupní porty, O - výstupní porty, H - hradla} a hranami $E$, takovými, ¾e \r
+\numlist{\ndotted}\r
+\:$\forall v \in I : deg^{+}(v) = 0$\r
+\:$\forall v \in O : deg^{-}(v) = 0, deg^{+}(v) = 1$\r
+\:$\forall v \in H: \exists f(v) : \left\{0,1\right\}^{a(v)} \rightarrow \left\{0,1\right\}$\ \ \ \foot{$f(v)$ je funkce vykonávaná hradlem a $a(v)$ je arita této funkce}\r
+\endlist\r
+\r
+\>$deg^{+}(v) = a(v)$, hrany vstupující do hradla jsou oèíslovány $1 \ldots a(v)$.\r
+Navíc $\forall v \in H : a(v) \leq 2$.\r
+\r
+\s{Definice:} {\I Konstanta} je hradlo $v$, pro které platí $\#vstupù=0$, tedy ¾e nemá ¾ádné vstupy. \r
+\r
+\s{Definice:} {\I Výpoèet sítì} probíhá v taktech. V 0tém taktu jsou definované právì vstupy.\r
+V i-tém taktu vydají výsledek hradla, která mìla definována vstupy v $(i - 1)$tém taktu. \r
+Kdy¾ jsou definovány hodnoty v¹ech hradel a portù. Sí» se zastaví a vydá výsledek.\r
+\figure{1_7_vypocet_site.eps}{Obrázek 1.4 - Výpoèet hradlové sítì}{6cm}\r
+\r
+\s{Definice:} {\I i-tá vrstva} $\equiv$ vrcholy takové, ¾e $max$ $d(w, v) = i$, kde $w \in I$ a $v \in V$\r
+\r
+\s{Slo¾itosti:} Èasová slo¾itost je rovna \#poètu vrstev. Prostorová slo¾itost \#hradel sítì \r
+\s{Pøíklady:}\r
+Je na vstupu alespoò 1 jednièka?\r
+\r
+\>{\I První øe¹ení: } zapojíme hradla sériovì za sebou. Èasová a prostorová slo¾itost n (kde n je \# hradel). Hloupé øe¹ení. Nevyu¾íváme paraleního výpoètu, v¾dy mù¾e poèítat jen jedno hradlo. \r
+\figure{1_5_hloupy_or.eps}{Obrázek 1.5 - Hradlová sí», která zjistí zda-li je na vstupu alespoò jedna jednièka}{7cm}\r
+\r
+\>{\I Druhé øe¹ení: } chytøej¹í øe¹ení. Èasová slo¾itost $log(n)$, prostorová slo¾itost n. Výpoèet probíhá správnì po vrstvách\r
+\figure{1_4_chytry_or.eps}{Obrázek 1.6 - Chytøej¹í implementace stejného problému}{8cm}\r
+\r
+\r
+\h{Sèítání dovou binárních èísel}\r
+Máme 2 èísla délky n, oznaèíme $x_i$, $y_i$ èíslice na jejich i-tých místech, $i=0,1,..n-1$, tj $x = x_{n-1}x_{n-2} \ldots x_1x_0$, $y = y_{n-1}y_{n-2} \ldots y_1y_0$. Podobnì jejich souèet znaèíme $z = z_nz_{n-1} \ldots z_1z_0$. Ka¾dý ji¾ urèitì zná jeden algoritmus jak tento souèet spoèítat, a to\r
+\r
+\h{Algoritmus základní ¹koly}\r
+Pøenosy oznaèíme $c_0$ a¾ $c_{n-1}$ v krocích poèítání, dodefinujeme $c_{-1}=0$. Algoritmus probíhá zleva od místa s nejni¾¹í vahou, viz Obrázek 1.6. \r
+ \r
+Výsledné èíslo $z_{n}...z_1z_0$ lze tedy vyjádøit pøedpisem $$z_i=x_i \oplus y_i \oplus c_{i-1}$$ kde $\oplus$ znaèí operaci XOR. Pøenos nastane, pokud je alespoò 1 èíslo jednièka, tedy\r
+$$c_i=(x_i \land y_i)\lor((x_i \lor y_i) \land c_{i-1})$$.\r
+\figure{1_6_hloupe_scitani.eps}{Obrázek 1.7 sèítání}{8cm}\r
+Bohu¾el na to abychom spoèítali $z_i$ musíme znát hodnotu $c_{i-1}$, tedy mít spoèítané hodnoty pro v¹echny èísla men¹í ne¾ i. To dává lineární èasovou slo¾itost. Zamysleme se nad tím jak by se proces sèítání mohl zrychlit.\r
+\r
+\h{Trik - chování blokù souètu}\r
+\r
+\figure{1_7_blok_scitani.eps}{Obrázek 1.8 - Blok souètu}{8cm}\r
+\>Blok se mù¾e chovat tøemi rùznými zpùsoby:\r
+\r
+\numlist{\ndotted}\r
+\:V¾dy vydá pøenos 0 \r
+\:V¾dy vydá pøenos 1\r
+\:Kopíruje (pøedá dál)\r
+\endlist\r
+\r
+\h{Rozdìlení a skládání blokù}\r
+Blok B lze rozdìlit na 2 bloky p,q (pokud B není trivální)\r
+\figure{1_10_konvence_deleni_bloku.eps}{Obrázek 1.9 - Dìlení blokù}{3cm}\r
+\r
+\r
+\h{Triviální bity}\r
+\figure{1_11_tabulka_kodovani.eps}{Obrázek 1.10 - Tabulka triviálních bitù}{3cm}\r
+\r
+\s{Tvrzení:} Ka¾dý blok mohu postavit z triviálních bitù. \r
+\r
+\proof \r
+Dùkaz indukcí z asociativity.\r
+\r
+\r
+\r
+\h{Kódování typù chování blokù}\r
+%\>{\I Sem tabulku prosím :)}\r
+\r
+\>Definujeme (a,x) : \r
+\itemize\ibull\r
+\:$(1,*) = <$\r
+\:$(0,0) = 0$\r
+\:$(0,1) = 1$\r
+\endlist\r
+\r
+\>a operaci skládání blokù $\sigma$ pro kterou platí\r
+\r
+$(a,x) \sigma (b,y) = (c,z)$\r
+\r
+\>kde\r
+\r
+$c = a \land b$\r
+\r
+$z = (\neg a \land x) \lor (a \land y)$\r
+\r
+\r
+\r
+\h{Lep¹í algoritmus sèítání}\r
+V na¹em pùvodním algoritmu ze základní ¹koly jsme mìli O(n) hradel v O(n) hladinách. Algoritmus tedy nebyl paralelní a trval èas O(n).\r
+\r
+\figure{1_9_deleni_bloku.eps}{Obrázek 1.11 - Výpoèet pøenosu}{8cm}\r
+Víme pro ka¾dý blok velikosti $2^k$ na pozici dìlitelné $2^k$ jeho chování.\r
+Teï, kdy¾ u¾ známe v¹echny zbytky $c_0$ a¾ $c_n$ mù¾eme u¾ jednodu¹e v konstantním èase spoèítat výsledek.\r
+\r
+\r
+\r
+\bye\r
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+81.5176 21.4131 80.4629 21.4131 80.4629 21.4131 c\r
+Q\r
+f\r
+*U\r
+*u\r
+q\r
+1 0 0 1 0 0 cm\r
+86.7461 24.5264 m\r
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+87.0146 22.6699 86.7461 23.4746 86.7461 24.5264 c\r
+Q\r
+f\r
+q\r
+1 0 0 1 0 0 cm\r
+87.832 24.5254 m\r
+87.832 23.7285 88.0054 23.1309 88.3525 22.7344 c\r
+88.6997 22.3379 89.1362 22.1396 89.6631 22.1396 c\r
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+Q\r
+f\r
+*U\r
+*u\r
+q\r
+1 0 0 1 0 0 cm\r
+93.3887 23.2725 m\r
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+94.4941 23.0176 94.6572 22.6973 94.9243 22.4746 c\r
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+98.0474 21.9375 97.7515 21.6973 97.3643 21.5273 c\r
+96.9771 21.3574 96.5396 21.2725 96.0508 21.2725 c\r
+95.2417 21.2725 94.625 21.4404 94.2007 21.7773 c\r
+93.7769 22.1133 93.5059 22.6113 93.3887 23.2725 c\r
+Q\r
+f\r
+*U\r
+U\r
+%%PageTrailer\r
+_PDX_savepage restore\r
+%%Trailer\r
+end\r
+% showpage\r
+%%EOF\r
--- /dev/null
+P=1-hradla
+
+include ../Makerules
P=ads2
-X:=$(shell for a in 2 ; do echo ../$$a-*/$$a-*.tex ; done)
+X:=$(shell for a in 1 2 ; do echo ../$$a-*/$$a-*.tex ; done)
%universe: all ChangeLog
projects / ads2.git / commitdiff